Calculating Energy Loss with Ballistic Pendulum

In summary, a ballistic pendulum is a device that uses the laws of conservation of energy and momentum to calculate the energy of a projectile. Factors such as air resistance, friction, and external forces can affect the accuracy of the results. The energy of the projectile can be calculated using the equation E = mgh, where m is the mass of the projectile and h is the height reached by the pendulum. The energy calculated is directly proportional to the mass of the projectile. The results from a ballistic pendulum experiment can be applied in real-life situations to calculate velocity or energy, and to test the performance of materials and designs.
  • #1
paxian
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Homework Statement


How was energy lost while using the ballistic pendulum?


Homework Equations


Initial KE= 1/2mb*Vb^2 = 0.929J
Final Potential graviational = (m+M)gh= 0.198J
Energy loss = 0.929J - 0.198J= 0.731J

The Attempt at a Solution


I think the answer is:
energy lost dues to friction (air resistance) and waste heat while using the ballistic pendulum.

is this correct? Please help? Thanks a lot in advance.
 
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  • #2


What kind of collision occurs when the ball (projectile) collides with the pendulum?
 

FAQ: Calculating Energy Loss with Ballistic Pendulum

1. How does a ballistic pendulum work?

A ballistic pendulum is a device used to calculate the energy of a projectile by measuring the height it reaches after being fired into a pendulum. When the projectile hits the pendulum, it transfers its momentum and causes the pendulum to swing to a certain height. By measuring this height and using the laws of conservation of energy and momentum, the energy of the projectile can be calculated.

2. What factors affect the accuracy of a ballistic pendulum?

The accuracy of a ballistic pendulum can be affected by factors such as air resistance, friction in the pivot point of the pendulum, and the elasticity of the materials used. In addition, any external forces acting on the pendulum, such as wind or vibrations, can also impact the accuracy of the results.

3. How is the energy of a projectile calculated using a ballistic pendulum?

The energy of a projectile can be calculated using the equation E = mgh, where E is the energy, m is the mass of the projectile, g is the acceleration due to gravity, and h is the height reached by the pendulum after being hit by the projectile. This equation assumes that all the energy of the projectile is transferred to the pendulum and there is no energy lost due to external factors.

4. What is the relationship between the mass of the projectile and the energy calculated using a ballistic pendulum?

The energy calculated using a ballistic pendulum is directly proportional to the mass of the projectile. This means that as the mass of the projectile increases, the energy transferred to the pendulum will also increase. This relationship is based on the conservation of momentum and energy in the system.

5. How can the results from a ballistic pendulum experiment be used in real-life applications?

The results from a ballistic pendulum experiment can be used in real-life applications to calculate the velocity or kinetic energy of a projectile, which can be helpful in fields such as ballistics, engineering, and physics. It can also be used to test the performance of different materials or designs in terms of energy transfer and conservation.

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